Seepage velocities derived from thermal records using wavelet analysis

Journal of Hydrology

Volumn 479, Issue , 2013, Pages 64-74

  Onderka, Milan ^a,c   Banzhaf, Stefan ^b   Scheytt, Traugott ^b   Krein, Andreas ^c  

^a INSTITUTE OF CHEMISTRY   (Slovakia)

^b TECHNISCHE UNIVERSITÄT BERLIN   (Germany)

^c LUXEMBOURG INSTITUTE OF SCIENCE AND TECHNOLOGY   (Luxembourg)

Author keywords

Continuous wavelet transform; Groundwater surface water interaction; Hyporheic zone; Temperature; Time frequency analysis

Indexed keywords

ALTERNATIVE METHODS; AMPLITUDE RATIOS; BAND PASS; CONTINUOUS WAVELET TRANSFORM; CONTINUOUS WAVELET TRANSFORMS; DARCY VELOCITY; FIELD DATA; FILTERING TECHNIQUE; FREQUENCY COMPONENTS; FUNCTION OF TIME; HYDRAULIC MEASUREMENTS; HYPORHEIC ZONE; LUXEMBOURG; MONTE CARLO ANALYSIS; NON-STATIONARY TIME SERIES; NONSTATIONARY; PHYSICAL PARAMETERS; PROCESSING TECHNIQUE; SEEPAGE RATE; SEEPAGE VELOCITY; STREAM CONDITION; STREAMBED SEDIMENTS; TEMPERATURE DATA; TEMPERATURE SIGNAL; TIME FREQUENCY ANALYSIS; VIRTUAL EXPERIMENTS; WATER INTERACTIONS;

BANDPASS FILTERS; GROUNDWATER; NORMAL DISTRIBUTION; TEMPERATURE; TIME SERIES; UNCERTAINTY ANALYSIS; VIRTUAL REALITY; WAVELET ANALYSIS; WAVELET TRANSFORMS;

SEEPAGE;

DARCY LAW; FOURIER TRANSFORM; GROUNDWATER-SURFACE WATER INTERACTION; HYPORHEIC ZONE; MONTE CARLO ANALYSIS; RIVER BANK; SEEPAGE; TIME SERIES; UNCERTAINTY ANALYSIS; WAVELET ANALYSIS;

LUXEMBOURG [BENELUX]; LUXEMBOURG [LUXEMBOURG (NTN)]; MESS RIVER;

EID: 84872271722     PISSN: 00221694     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jhydrol.2012.11.022     Document Type: Article

References (45)

1. Adamowski J.F. River flow forecasting using wavelet and cross-wavelet transform models. Hydrol. Process. 2008, 22(25):4877-4891.
2. Aguiar-Conraria, L., Soares, M.J., 2010. The Continuous Wavelet Transform: A Primer. University of Minho, NIPE working papers 23/2010. <> (Last access 07.12). http://www3.eeg.uminho.pt/economia/nipe/docs/2010/NIPE_WP_23_2010.pdf.
3. Anctil F., Pratte A., Parent L.E., Bolinder M.A. Non-stationary temporal characterization of the temperature profile of a soil exposed to frost in south-eastern Canada. Nonlinear Proc. Geophs. 2008, 15(3):409-416.
4. Anderson M.P. Heat as a ground water tracer. Ground Water 2005, 43(6):951-968.
5. Anibas C., Fleckenstein J.H., Volze N., Buis K., Verhoeven R., Meire P., Batelaan O. Transient or steady-state? Using vertical temperature profiles to quantify groundwater-surface water exchange. Hydrol. Process. 2009, 23(15):2165-2177.
6. Anibas C., Buis K., Verhoeven R., Meire P., Batelaan O. A simple thermal mapping method for seasonal spatial patterns of groundwater-surface water interaction. J. Hydrol. 2011, 397(1-2):93-104.
7. Banzhaf S., Krein A., Scheytt T. Investigative approaches to determine exchange processes in the hyporheic zone of a low permeability riverbank. Hydrogeol. J. 2011, 19(3):591-601.
8. Banzhaf, S., Krein, A., Scheytt, T., 2012. Using selected pharmaceutical compounds as indicators for surface water and groundwater interaction in the hyporheic zone of a low permeability riverbank. Hydrol. Process. doi: doi:10.1002/hyp.9435.
9. Bartosch T., Wassermann J. Wavelet coherence analysis of broadband array data recorded at Stromboli volcano, Italy. Bull. Seismol. Soc. Am. 2004, 94(1):44-52.
10. Briggs M.A., Lautz L.K., McKenzie J.M., Gordon R.P., Hare D.K. Using high-resolution distributed temperature sensing to quantify spatial and temporal variability in vertical hyporheic flux. Water Resour. Res. 2012, 48.
11. Cuthbert, M.O., Mackay, R., in press. Impacts of non-uniform flow on estimates of vertical streambed flux. Water Resour. Res., in press. http://dx.doi.org/10.1029/2011WR011587.
12. Engelhardt I., Piepenbrink M., Trauth N., Stadler S., Kludt C., Schulz M., Schuth C., Ternes T.A. Comparison of tracer methods to quantify hydrodynamic exchange within the hyporheic zone. J. Hydrol. 2011, 400(1-2):255-266.
13. Erickson, J., 2011. Continuous Wavelet Transform and Inverse. <> (updated 25.02.11). http://www.mathworks.com/matlabcentral/fileexchange/20821-continuous-wavelet-transform-and-inverse.
14. Farge M. Wavelet transforms and their applications to turbulence. Annu. Rev. Fluid Mech. 1992, 24:395-457.
15. Genereux D.P., Leahy S., Mitasova H., Kennedy C.D., Corbett D.R. Spatial and temporal variability of streambed hydraulic conductivity in West Bear Creek, North Carolina, USA. J. Hydrol. 2008, 358(3-4):332-353.
16. Gordon R.P., Lautz L.K., Briggs M.A., McKenzie J.M. Automated calculation of vertical pore-water flux from field temperature time series using the VFLUX method and computer program. J. Hydrol. 2012, 420:142-158.
17. Goto S., Yamano M., Kinoshita M. Thermal response of sediment with vertical fluid flow to periodic temperature variation at the surface. J. Geophys. Res. - Sol. Earth 2005, 110(B1).
18. Grinsted A., Moore J.C., Jevrejeva S. Application of the cross wavelet transform and wavelet coherence to geophysical time series. Nonlinear Proc. Geophs. 2004, 11(5-6):561-566.
19. Grossmann A., Morlet J. Decomposition of Hardy functions into square integrable wavelets of constant shape. SIAM J. Math. Anal. 1984, 15(4):723-736.
20. Hancock P.J., Boulton A.J., Humphreys W.F. Aquifers and hyporheic zones: towards an ecological understanding of groundwater. Hydrogeol. J. 2005, 13(1):98-111.
21. Hatch C.E., Fisher A.T., Revenaugh J.S., Constantz J., Ruehl C. Quantifying surface water-groundwater interactions using time series analysis of streambed thermal records: method development. Water Resour. Res. 2006, 42(10):14.
22. Henderson R.D., Day-Lewis F.D., Harvey C.F. Investigation of aquifer-estuary interaction using wavelet analysis of fiber-optic temperature data. Geophys. Res. Lett. 2009, 36.
23. Hoehn E., Cirpka O.A. Assessing residence times of hyporheic ground water in two alluvial flood plains of the Southern Alps using water temperature and tracers. Hydrol. Earth Syst. Sci. 2006, 10(4):553-563.
24. Keery J., Binley A., Crook N., Smith J.W.N. Temporal and spatial variability of groundwater-surface water fluxes: development and application of an analytical method using temperature time series. J. Hydrol. 2007, 336(1-2):1-16.
25. Langhoff J.H., Rasmussen K.R., Christensen S. Quantification and regionalization of groundwater-surface water interaction along an alluvial stream. J. Hydrol. 2006, 320(3-4):342-358.
26. Lautz L.K. Impacts of nonideal field conditions on vertical water velocity estimates from streambed temperature time series. Water Resour. Res. 2010, 46.
27. Liu H.-L., Bao A.-M., Chen X., Wang L., Pan X.-L. Response analysis of rainfall-runoff processes using wavelet transform: a case study of the alpine meadow belt. Hydrol. Process. 2011, 25(14):2179-2187.
28. Meyer B., Pailler J.-Y., Guignard C., Hoffmann L., Krein A. Concentrations of dissolved herbicides and pharmaceuticals in a small river in Luxembourg. Environ. Monit. Assess. 2011, 180(1):127-146.
29. Molina-Giraldo N., Bayer P., Blum P., Cirpka O.A. Propagation of seasonal temperature signals into an aquifer upon bank infiltration. Ground Water 2011, 49(4):491-502.
30. Orghidan T. Ein neuer Lebensraum des unterirdischen Wassers: Der hyporheische Biotop (A new habitat of subsurface water: the hyporheic biotope). Arch. Hydrobiol. 1959, 55:392-414.
31. Pailler J.Y., Guignard C., Meyer B., Iffly J.F., Pfister L., Hoffmann L., Krein A. Behaviour and fluxes of dissolved antibiotics, analgesics and hormones during flood events in a small heterogeneous catchment in the grand Duchy of Luxembourg. Water, Air, Soil Pollut. 2009, 203(1-4):79-98.
32. Pidlisecky A., Knight R. The use of wavelet analysis to derive infiltration rates from time-lapse one-dimensional resistivity records. Vadose Zone J. 2011, 10(2):697-705.
33. Salerno F., Tartari G. A coupled approach of surface hydrological modelling and wavelet analysis for understanding the baseflow components of river discharge in karst environments. J. Hydrol. 2009, 376(1-2):295-306.
34. Sello, S., Bellazzini, J., 2000. Wavelet Cross-correlation Analysis of Turbulent Mixing from Large-eddy-simulations. <> (last access 07.12). http://arxiv.org/pdf/physics/0003029.pdf.
35. Shanafield M., Hatch C., Pohll G. Uncertainty in thermal time series analysis estimates of streambed water flux. Water Resour. Res. 2011, 47.
36. Silliman S.E., Ramirez J., McCabe R.L. Quantifying downflow through creek sediments using temperature time-series - one dimensional solution incorporating measured surface-temperature. J. Hydrol. 1995, 167(1-4):99-119.
37. Slichter, C.S., 1905. Field Measurements of the Rate of Movement of Underground Waters. Water-Supply and Irrigation Paper No. 140, USGS.
38. Sophocleous M. Interactions between groundwater and surface water: the state of the science. Hydrogeol. J. 2002, 10(1):52-67.
39. Stallman R.W. Steady one-dimensional fluid flow in a semi-infinite porous medium with sinusoidal surface temperature. J. Geophys. Res. 1965, 70(12):2821-2827.
40. Sujono J., Shikasho S., Hiramatsu K. A comparison of techniques for hydrograph recession analysis. Hydrol. Process. 2004, 18(3):403-413.
41. Suzuki S. Percolation measurements based on heat flow through soil with special reference to paddy fields. J. Geophys. Res. 1960, 65(9):2883-2885.
42. Swanson T.E., Cardenas M.B. Ex-Stream: a MATLAB program for calculating fluid flux through sediment-water interfaces based on steady and transient temperature profiles. Comput. Geosci. 2011, 37(10):1664-1669.
43. Torrence C., Compo G.P. A practical guide to wavelet analysis. Bull. Am. Meteorol. Soc. 1998, 79(1):61-78.
44. Triska F.J., Duff J.H., Avanzino R.J. The role of water exchange between a stream channel and its hyporheic zone in nitrogen cycling at the terrestrial aquatic interface. Hydrobiologia 1993, 251(1-3):167-184.
45. Vogt T., Schneider P., Hahn-Woernle L., Cirpka O.A. Estimation of seepage rates in a losing stream by means of fiber-optic high-resolution vertical temperature profiling. J. Hydrol. 2010, 380(1-2):154-164.